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Evaluate the following: we get ____.

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Detailed Solution

Concept-

would be equal to -1. Euclid’s division lemma states that if two positive integers a and b are present then there must be two distinct integers i.e. q and r that satisfy the formula a = bq + r where 0 is less than or equal to r and r is less than to b.
It serves as the cornerstone of the euclidean division algorithm. We employ euclid’s division procedure to determine the highest common factor of two positive integers a and b. The highest number that divides two or more positive integers precisely is known as the HCF that indicates the remainder is zero when the integers a and b are divided. The integer division rule serves as the foundation for this question. A number leaves no remainder if it can be divided entirely by the divisor.
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Question Image

Hence, the correct answer is -1

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